activity
20082026
most citedConvergence of Ginzburg-Landau functionals in 3-d superconductivity

18 citations · 84 across the 18 of their papers we have counts for

collaborators

24 papers

math.FA2026

Topological point singularities of manifold-valued maps and approximability by smooth maps

Giacomo Canevari, Giandomenico Orlandi

Given a positive integer~, we consider -maps from a Euclidean domain of dimension into a closed Riemannian manifold $\NN$. The target manifold is required to sati…

math.AP2023

The Yang-Mills-Higgs functional on complex line bundles: asymptotics for critical points

Giacomo Canevari, Federico Luigi Dipasquale, Giandomenico Orlandi

We consider a gauge-invariant Ginzburg-Landau functional (also known as Abelian Yang-Mills-Higgs model) on Hermitian line bundles over closed Riemannian manifolds of dimension $n \…

math.AP2022

The Yang-Mills-Higgs functional on complex line bundles: -convergence and the London equation

Giacomo Canevari, Federico Luigi Dipasquale, Giandomenico Orlandi

We consider the Abelian Yang-Mills-Higgs functional, in the non-self dual scaling, on a complex line bundle over a closed Riemannian manifold of dimension . This functiona…

math.OC2021

Energy minimizing maps with prescribed singularities and Gilbert-Steiner optimal networks

Sisto Baldo, Van Phu Cuong Le, Annalisa Massaccesi +1

We investigate the relation between energy minimizing maps valued into spheres having topological singularities at given points and optimal networks connecting them (e.g. Steiner t…

math.AP2020★ 11 cited

Topological singular set of vector-valued maps, II: -convergence for Ginzburg-Landau type functionals

Giacomo Canevari, Giandomenico Orlandi

We prove a -convergence result for a class of Ginzburg-Landau type functionals with -well potentials, where is a closed and -connected submanif…

math.AP2020

Anisotropic tempered diffusion equations

Juan Calvo, Antonio Marigonda, Giandomenico Orlandi

We introduce a functional framework which is specially suited to formulate several classes of anisotropic evolution equations of tempered diffusion type. Under an amenable set of h…